期刊文献+

平面度误差的精确最小域解 被引量:3

An Exact Minimum Zone for Evaluating Flatness Errors
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摘要 根据平面度最小域误差的一个等价量———点集的宽度与其自身的Minkowski差的凸壳内半径 ,给出了一个计算平面度误差的精确几何算法。对于用CMM (坐标测量机 )和其他设备得到的数据 。 According to the equivalent relations of the minimum zone flatness errors between the width of a point set and the inner convex radius of the self-Minkowski difference of the point set, an exact algorithm for evaluating the flatness error was given. This method could get the precise value of the flatness error from the data of CMM and other equipment.
作者 薛小强
出处 《机械设计与制造工程》 2002年第5期82-83,共2页 Machine Design and Manufacturing Engineering
关键词 平面度 最小域误差 凸壳 Minkowski差 Flatness Minimum Zone Error Convex Hull Minkowski Difference
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参考文献7

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同被引文献15

  • 1黄富贵,崔长彩.评定直线度误差的最小二乘法与最小包容区域法精度之比较[J].光学精密工程,2007,15(6):889-893. 被引量:50
  • 2CHERAHI S H, LIN H S, MOTAVALLI S. Straightness and flatness tolerance evaluation. An optimization approach[J]. Precision Engineering, 1996,18 ( 1 ) : 30-37.
  • 3LEE M K. A new convex-hull based approach to evaluating flatness tolerance [J]. Computer-Aided Design, 1997,29 (12):861-868.
  • 4.形状和位置公差标准手册[S].北京:中国标准出版社,1995..
  • 5费业泰.误差理论与数据处理[M].北京:机械工业出版社,2004.118-139.
  • 6张琨,毕靖,丛滨.MATLAB7.6从人门到精通[M].北京:电子工业出版社,2009.
  • 7Samuel G L^Shunmugam M S. Evaluation of straightness and flatnesserrors using computational geometric techniques[ J]. Computer - Ai-ded Design,1999,31( 13〉:829 -843.
  • 8Zhu X Y,Ding H. Flatness tolerance evaluation:an approximate min-imum zone solution [ J ] . Computer - Aided Design, 2002,34 : 655-664.
  • 9Lee M K. A new convex - hull based approach to evaluating flatnesstolerance[ J]. Computer - Aided Design, 1997 ,29( 12) :861 - 868.
  • 10中华人民共和国国家质量监督检验检疫总局.GB/T11337-2004平面度误差检测[M]. 2004.

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